When a crystal was added to its solution, it did not dissolve and the solution…

When a crystal was added to its solution, it did not dissolve and the solution remained unchanged, showing that the solution was
  • A.
    concentrated
  • B.
    supersaturated
  • C.
    unsaturated
  • D.
    colloidal
  • E.
    saturated
Correct Answer: Option E
Explanation
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Find the range of values of x which satisfies the inequality 12×2 Find the range of values of x which satisfies the inequality 12×2 A. -(frac{1}{4}) B. (frac{1}{4}) C. -(frac{1}{3}) D. -(frac{1}{4}) Correct Answer: Option A Explanation 12×2 12 – x – 1 12×2 – 4x + 3x – 1 4x(3x – 1) + (3x – 1) Case 1 (+, -) 4x + 1 > 0, 3x – 1 x > -(frac{1}{4})x Case 2 (-, +) 4x + 1 0 -(frac{1}{4}) `, props: [‘comment’], data() { return {} }, methods: {} }) {{ reply.posted_by.display_name }}:   {{ reply.created_at }} `, props: [‘comment’, ‘reply’, ‘rate_selection’, ‘token’], data() { return {} }, methods: {} }) {{ comment.posted_by.display_name }}{{ comment.created_at }}

Find the range of values of x which satisfies the inequality 12×2 A. -(frac{1}{4}) B. (frac{1}{4}) C. -(frac{1}{3})…
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